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| # Integration acceptance criteria | |
| Use this short list to decide whether the primitive fits your existing service. | |
| 1. Express the statistic as `(N0 + sum(w*v))/(D0 + sum(w))`, with nonnegative | |
| bounded weights and a strictly positive denominator floor. | |
| 2. Establish valid input intervals. If your feasible set is correlated, a | |
| surrounding independent box gives sufficient positive guarantees; its | |
| negative witnesses may be relaxation artifacts. | |
| 3. Choose `exact` for the unconditional integer-input numerical contract, or | |
| choose `filtered` explicitly under the published IEEE/NumPy premises. | |
| 4. Prepare static values once. For the supported fast use case, submit fresh | |
| mass arrays and one threshold vector; keep the running process alive. | |
| 5. Handle false results as coordinatewise counterexample existence. Ask for | |
| an exact witness only when the application can use it. Do not combine | |
| separate coordinate witnesses into a simultaneous state. | |
| 6. Compare total service cost on representative inputs, including JSON/array | |
| conversion, construction, fallback and any requested witnesses. Use cached | |
| exact bounds for many policies on the same unchanged mass box. | |
| 7. Run the independent tests and near-boundary fixtures on the deployment | |
| environment. Keep the exact backend available as a reference. | |
| No model training, GPU, dynamic tuning or threshold tolerance is necessary. | |
| The application threshold is the policy itself; the numerical allowance is | |
| computed from arithmetic precision and row count rather than learned. | |